AbstractWe establish the limit system for the Gross–Pitaevskii equations when the segregation phenomenon appears, and shows this limit is the one arising from the competing systems in population dynamics. This covers and verifies a conjecture of S. Terracini et al., both in the parabolic case and the elliptic case
Segregation phenomena occurs in many areas of mathematics and science: from equipartition problems i...
International audienceA classical problem describing the collective motion of cells, is the movement...
AbstractThis paper is concerned with the spatial behavior of the non-autonomous competition–diffusio...
AbstractWe establish the limit system for the Gross–Pitaevskii equations when the segregation phenom...
AbstractWe consider an integro-differential nonlinear model that describes the evolution of a popula...
We study two equations of Lotka-Volterra type that describe the Darwinian evolution of a population ...
Abstract. In this work, we show how to obtain a free boundary problem as the limit of a fully non li...
For a class of population models ofcompetitive type, we study the asymptotic behavior of the positiv...
AbstractFor a class of population models of competitive type, we study the asymptotic behavior of th...
AbstractWe consider a competition–diffusion system for two competing species; the density of the fir...
International audienceWe consider a integro-differential nonlinear model that describes the evolutio...
textIt is the main goal of this thesis to study the regularity of solutions for a nonlinear elliptic...
Spatial segregation occurs in population dynamics when k species interact in a highly competitive wa...
International audienceThis paper investigates the incompressible limit of a system modelling the gro...
We consider a mathematical model describing population dynamics of normal and abnormal cell densitie...
Segregation phenomena occurs in many areas of mathematics and science: from equipartition problems i...
International audienceA classical problem describing the collective motion of cells, is the movement...
AbstractThis paper is concerned with the spatial behavior of the non-autonomous competition–diffusio...
AbstractWe establish the limit system for the Gross–Pitaevskii equations when the segregation phenom...
AbstractWe consider an integro-differential nonlinear model that describes the evolution of a popula...
We study two equations of Lotka-Volterra type that describe the Darwinian evolution of a population ...
Abstract. In this work, we show how to obtain a free boundary problem as the limit of a fully non li...
For a class of population models ofcompetitive type, we study the asymptotic behavior of the positiv...
AbstractFor a class of population models of competitive type, we study the asymptotic behavior of th...
AbstractWe consider a competition–diffusion system for two competing species; the density of the fir...
International audienceWe consider a integro-differential nonlinear model that describes the evolutio...
textIt is the main goal of this thesis to study the regularity of solutions for a nonlinear elliptic...
Spatial segregation occurs in population dynamics when k species interact in a highly competitive wa...
International audienceThis paper investigates the incompressible limit of a system modelling the gro...
We consider a mathematical model describing population dynamics of normal and abnormal cell densitie...
Segregation phenomena occurs in many areas of mathematics and science: from equipartition problems i...
International audienceA classical problem describing the collective motion of cells, is the movement...
AbstractThis paper is concerned with the spatial behavior of the non-autonomous competition–diffusio...
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